reg. #143 corrected translation of mpz_fdiv_q_2exp
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@ -58,9 +58,15 @@ LBL_MPMULSI_ERR:
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mp_clear(&t);
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mp_clear(&t);
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return err;
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return err;
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}
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}
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#include <unistd.h>
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/*
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static void ltm_print(const char *s, mp_int *a){
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printf("%s",s);
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mp_fwrite(a,10,stdout); fflush(stdout);
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puts("\n");
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fflush(stdout);
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}
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*/
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/*
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/*
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Strong Lucas-Selfridge test.
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Strong Lucas-Selfridge test.
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returns MP_YES if it is a strong L-S prime, MP_NO if it is composite
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returns MP_YES if it is a strong L-S prime, MP_NO if it is composite
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@ -85,10 +91,9 @@ int mp_prime_strong_lucas_selfridge(const mp_int *a, int *result)
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/* CZ TODO: Some of them need the full 32 bit, hence the (temporary) exclusion of MP_8BIT */
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/* CZ TODO: Some of them need the full 32 bit, hence the (temporary) exclusion of MP_8BIT */
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int32_t D, Ds, J, sign, P, Q, r, s, u, Nbits;
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int32_t D, Ds, J, sign, P, Q, r, s, u, Nbits;
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int e;
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int e;
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int isset;
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int isset, oddness;
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*result = MP_NO;
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*result = MP_NO;
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/*
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/*
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Find the first element D in the sequence {5, -7, 9, -11, 13, ...}
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Find the first element D in the sequence {5, -7, 9, -11, 13, ...}
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such that Jacobi(D,N) = -1 (Selfridge's algorithm). Theory
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such that Jacobi(D,N) = -1 (Selfridge's algorithm). Theory
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@ -138,6 +143,8 @@ int mp_prime_strong_lucas_selfridge(const mp_int *a, int *result)
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}
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}
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}
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}
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P = 1; /* Selfridge's choice */
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P = 1; /* Selfridge's choice */
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Q = (1 - Ds) / 4; /* Required so D = P*P - 4*Q */
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Q = (1 - Ds) / 4; /* Required so D = P*P - 4*Q */
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@ -232,6 +239,7 @@ int mp_prime_strong_lucas_selfridge(const mp_int *a, int *result)
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}
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}
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Nbits = mp_count_bits(&Dz);
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Nbits = mp_count_bits(&Dz);
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for (u = 1; u < Nbits; u++) { /* zero bit off, already accounted for */
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for (u = 1; u < Nbits; u++) { /* zero bit off, already accounted for */
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/* Formulas for doubling of indices (carried out mod N). Note that
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/* Formulas for doubling of indices (carried out mod N). Note that
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* the indices denoted as "2m" are actually powers of 2, specifically
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* the indices denoted as "2m" are actually powers of 2, specifically
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@ -272,7 +280,8 @@ int mp_prime_strong_lucas_selfridge(const mp_int *a, int *result)
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e = isset;
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e = isset;
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goto LBL_LS_ERR;
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goto LBL_LS_ERR;
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}
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}
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if (isset == MP_YES) {
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if (isset == MP_YES) { puts("HERE");
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/* Formulas for addition of indices (carried out mod N);
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/* Formulas for addition of indices (carried out mod N);
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*
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*
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* U_(m+n) = (U_m*V_n + U_n*V_m)/2
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* U_(m+n) = (U_m*V_n + U_n*V_m)/2
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@ -280,7 +289,6 @@ int mp_prime_strong_lucas_selfridge(const mp_int *a, int *result)
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*
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*
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* Be careful with division by 2 (mod N)!
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* Be careful with division by 2 (mod N)!
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*/
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*/
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if ((e = mp_mul(&U2mz, &Vz, &T1z)) != MP_OKAY) {
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if ((e = mp_mul(&U2mz, &Vz, &T1z)) != MP_OKAY) {
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goto LBL_LS_ERR;
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goto LBL_LS_ERR;
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}
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}
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@ -309,10 +317,11 @@ int mp_prime_strong_lucas_selfridge(const mp_int *a, int *result)
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* Thomas R. Nicely used GMP's mpz_fdiv_q_2exp().
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* Thomas R. Nicely used GMP's mpz_fdiv_q_2exp().
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* But mp_div_2() does not do so, it is truncating instead.
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* But mp_div_2() does not do so, it is truncating instead.
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*/
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*/
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oddness = mp_isodd(&Uz);
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if ((e = mp_div_2(&Uz, &Uz)) != MP_OKAY) {
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if ((e = mp_div_2(&Uz, &Uz)) != MP_OKAY) {
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goto LBL_LS_ERR;
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goto LBL_LS_ERR;
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}
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}
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if ((Uz.sign == MP_NEG) && (mp_isodd(&Uz) != MP_NO)) {
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if ((Uz.sign == MP_NEG) && (oddness != MP_NO)) {
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if ((e = mp_sub_d(&Uz, 1uL, &Uz)) != MP_OKAY) {
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if ((e = mp_sub_d(&Uz, 1uL, &Uz)) != MP_OKAY) {
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goto LBL_LS_ERR;
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goto LBL_LS_ERR;
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}
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}
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@ -325,10 +334,11 @@ int mp_prime_strong_lucas_selfridge(const mp_int *a, int *result)
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goto LBL_LS_ERR;
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goto LBL_LS_ERR;
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}
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}
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}
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}
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oddness = mp_isodd(&Vz);
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if ((e = mp_div_2(&Vz, &Vz)) != MP_OKAY) {
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if ((e = mp_div_2(&Vz, &Vz)) != MP_OKAY) {
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goto LBL_LS_ERR;
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goto LBL_LS_ERR;
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}
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}
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if ((Vz.sign == MP_NEG) && (mp_isodd(&Vz) != MP_NO)) {
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if ((Vz.sign == MP_NEG) && (oddness != MP_NO)) {
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if ((e = mp_sub_d(&Vz, 1uL, &Vz)) != MP_OKAY) {
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if ((e = mp_sub_d(&Vz, 1uL, &Vz)) != MP_OKAY) {
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goto LBL_LS_ERR;
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goto LBL_LS_ERR;
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}
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}
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